4.7 Article

Anomaly Detection in Audio With Concept Drift Using Dynamic Huffman Coding

期刊

IEEE SENSORS JOURNAL
卷 22, 期 17, 页码 17126-17138

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/JSEN.2022.3193969

关键词

Anomaly detection; Huffman coding; Hidden Markov models; Encoding; Data models; Adaptation models; Sensors; Anomaly detection; concept drift; unsupervised modelling; dynamic Huffman coding; long term audio surveillance

资金

  1. NRF Korea [2020K1A3A1A68093469]
  2. MSIT Korea
  3. DBT India [DBT/IC-12031(22)-ICD-DBT]
  4. DST, Government of India
  5. National Research Foundation of Korea [2020K1A3A1A68093469] Funding Source: Korea Institute of Science & Technology Information (KISTI), National Science & Technology Information Service (NTIS)

向作者/读者索取更多资源

This article introduces a method for considering concept drift in audio anomaly detection. The authors propose using dynamic Huffman coding instead of adaptive Gaussian mixture modeling to adapt to changes in audio. By merging close clusters instead of replacing rare clusters, the authors successfully increase the area under the curve.
When detecting anomalies in audio, it can often be necessary to consider concept drift: the distribution of the data may drift over time because of dynamically changing environments, and anomalies may become normal as time elapses. We propose to use dynamic Huffman coding for anomaly detection in audio with concept drift. Compared with the existing method of adaptive Gaussian mixture modeling (AGMM), dynamic Huffman coding does not require a priori information about the clusters and can adjust the number of clusters dynamically depending on the amount of variation in the audio. To control the size of the Huffman tree, we propose to merge clusters that are close to each other instead of replacing rare clusters with new data. This reduces redundancy in the Huffman tree while ensuring that it never forgets past information. On audio datasets with concept drift which we have curated ourselves, our proposed method achieves a higher area under the curve (AUC) compared with AGMM and fixed-length Huffman trees.

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